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\returns
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A value \tcode{ext} of type \tcode{SubExtents} such that
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for each $k$
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- for which \tcode{\placeholder{map-rank}[$k$] != dynamic_extent} is \tcode{true}:
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+ for which \tcode{\placeholder{map-rank}[$k$] != dynamic_extent} is \tcode{true},
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+ \tcode{ext.extent(\placeholder{map-rank}[$k$])} equals:
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\begin{itemize}
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\item
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- \tcode{ext.extent(\placeholder{map-rank}[$k$])} equals
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- \tcode{$s_k$.extent == 0 ? 0 : 1 + (\exposid{de-ice}($s_k$.extent) - 1) /}\linebreak{}
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- \tcode{\exposid{de-ice}($s_k$.stride)}
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+ \tcode{$s_k$.extent == 0 ? 0 : 1 + (\exposid{de-ice}($s_k$.extent) - 1) / \exposid{de-ice}($s_k$.stride)}
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if $S_k$ is a specialization of \tcode{strided_slice},
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\item
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otherwise,
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- \tcode{ext.extent(\placeholder{map-rank}[$k$])} equals
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- \tcode{\exposid{last_}<$k$>(src, slices...) -}
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- \tcode{\exposid{first_}<Index-\linebreak{}Type, $k$>(slices...)}.
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+ \tcode{\exposid{last_}<$k$>(src, slices...) - \exposid{first_}<IndexType, $k$>(slices...)}.
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\end{itemize}
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\end{itemdescr}
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